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Byju's Answer

Standard XII

Mathematics

Area between x=g(y) and y Axis

Let be A 0 A ...

Question

Let be $A_{0} A_{1} A_{2} A_{3} A_{4} A_{5}$ a regular hexogon in a circle of unit radius. Then the product of the lengths of the line segments $A_{0} A_{1}, A_{0} A_{2},$ and $A_{0} A_{4}$ is

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Solution

The correct option is C 3
$A_{0} A_{1} = 1 A_{0} A_{1} = \sqrt{3} S i m i l a r l y, A_{0} A_{4} = \sqrt{3} ∴ (A_{0} A_{1}) (A_{0} A_{2}) (A_{0} A_{4}) = 3$

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Similar questions

Let $A_{0} A_{1} A_{2} A_{3} A_{4} A_{5}$ be a regular hexagon inscribed in a circle of unit radius. Then the product of the lengths of the line segments $A_{0} A_{1}, A_{0} A_{2} a n d A_{0} A_{4}$ is

Q. Let A

_{0}

_{1}

_{2}

_{3}

_{4}

_{5}

be a regular hexagon inscribed in a circle of unit radius. Then the product of the lengths of the line segments A

_{0}

_{1}

, A

_{0}

_{2}

and A

_{0}

_{4}

Q. Let

A_{0} A_{1} A_{2} A_{3} A_{4} A_{5}

be a regular hexagon inscribed in a unit circle with centre at origin then the product of lengths of the line segments

A_{0} A_{1}, A_{0} A_{2}, A_{0} A_{4}

Q. Let An

A_{0} A_{1} A_{2} A_{3} A_{4} A_{5}

As be a regular hexagon inscribed in a unit circle with centre at the origin. Then the product of the lengths of the line segments

A_{0} A_{1}, A_{0} A_{2}

and

A_{0} A_{4}

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Let be A0A1A2A3A4A5 a regular hexogon in a circle of unit radius. Then the product of the lengths of the line segments A0A1,A0A2, and A0A4 is

The correct option is C 3A0A1=1A0A1=√3Similarly,A0A4=√3∴ (A0A1)(A0A2)(A0A4)=3

Let be $A_{0} A_{1} A_{2} A_{3} A_{4} A_{5}$ a regular hexogon in a circle of unit radius. Then the product of the lengths of the line segments $A_{0} A_{1}, A_{0} A_{2},$ and $A_{0} A_{4}$ is

The correct option is C 3
$A_{0} A_{1} = 1 A_{0} A_{1} = \sqrt{3} S i m i l a r l y, A_{0} A_{4} = \sqrt{3} ∴ (A_{0} A_{1}) (A_{0} A_{2}) (A_{0} A_{4}) = 3$